AbstractWe show that the bounded coefficient q(x) of the wave equation utt = Δu + qu x ϵ Ω, t ϵ (0, T)u(X, 0) = ut (x, 0) = 0 x ϵ Ω(∂u∂v)(x) = ƒ(x) x ϵ ∂Ω, t ϵ (0, T) can be continuously determined by its Neumann to Dirichlet map in certain function spaces
Peral/Miyachi’s celebrated theorem on fixed time $L^p$ estimates with loss of derivatives for the wa...
We consider the recovery of a potential associated with a semi-linear wave equation on Rn+1, n > 1. ...
An inverse boundary value problem for a 1 + 1 dimensional wave equation with a wave speed c(x) is co...
AbstractWe show that the bounded coefficient q(x) of the wave equation utt = Δu + qu x ϵ Ω, t ϵ (0, ...
We consider the stability in the inverse problem consisting in the determination of an electric pote...
AbstractIn this paper we consider the stability of the inverse problem of determining a function q(x...
We consider a restricted Dirichlet-to-Neumann map associated to a wave type operator on a Riemannian...
AbstractConditions are given under which members of a class of uniformly bounded solutions to the Ca...
International audienceWe prove a logarithmic stability estimate for the inverse problem of determini...
AbstractThis note deals with the improvement of given estimates for the time-decay of the solutions ...
International audienceLet $\Omega$ be a $C^2$ bounded domain of $\mathbb R^n$, $n\geq2$, and fix $Q...
We study the wave equation on a bounded domain of Rm and on a compact Riemannian manifold M with bou...
AbstractWe consider the problem of the wave field continuation and recovering of coefficients for th...
AbstractLet u(x, t) be the solution of utt − Δxu = 0 with initial conditions u(x, 0) = g(x) and ut(x...
47p.International audienceUsing uniform global Carleman estimates for discrete elliptic and semi-dis...
Peral/Miyachi’s celebrated theorem on fixed time $L^p$ estimates with loss of derivatives for the wa...
We consider the recovery of a potential associated with a semi-linear wave equation on Rn+1, n > 1. ...
An inverse boundary value problem for a 1 + 1 dimensional wave equation with a wave speed c(x) is co...
AbstractWe show that the bounded coefficient q(x) of the wave equation utt = Δu + qu x ϵ Ω, t ϵ (0, ...
We consider the stability in the inverse problem consisting in the determination of an electric pote...
AbstractIn this paper we consider the stability of the inverse problem of determining a function q(x...
We consider a restricted Dirichlet-to-Neumann map associated to a wave type operator on a Riemannian...
AbstractConditions are given under which members of a class of uniformly bounded solutions to the Ca...
International audienceWe prove a logarithmic stability estimate for the inverse problem of determini...
AbstractThis note deals with the improvement of given estimates for the time-decay of the solutions ...
International audienceLet $\Omega$ be a $C^2$ bounded domain of $\mathbb R^n$, $n\geq2$, and fix $Q...
We study the wave equation on a bounded domain of Rm and on a compact Riemannian manifold M with bou...
AbstractWe consider the problem of the wave field continuation and recovering of coefficients for th...
AbstractLet u(x, t) be the solution of utt − Δxu = 0 with initial conditions u(x, 0) = g(x) and ut(x...
47p.International audienceUsing uniform global Carleman estimates for discrete elliptic and semi-dis...
Peral/Miyachi’s celebrated theorem on fixed time $L^p$ estimates with loss of derivatives for the wa...
We consider the recovery of a potential associated with a semi-linear wave equation on Rn+1, n > 1. ...
An inverse boundary value problem for a 1 + 1 dimensional wave equation with a wave speed c(x) is co...
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